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- BIT_predicate abstract "In mathematics and computer science, the BIT predicate or Ackermann coding, sometimes written BIT(i, j), is a predicate which tests whether the jth bit of the number i is 1, when i is written in binary.".
- BIT_predicate wikiPageID "7639504".
- BIT_predicate wikiPageLength "5559".
- BIT_predicate wikiPageOutDegree "23".
- BIT_predicate wikiPageRevisionID "673866813".
- BIT_predicate wikiPageWikiLink Binary_number.
- BIT_predicate wikiPageWikiLink Bitwise_operation.
- BIT_predicate wikiPageWikiLink C++.
- BIT_predicate wikiPageWikiLink C_(programming_language).
- BIT_predicate wikiPageWikiLink Category:Binary_arithmetic.
- BIT_predicate wikiPageWikiLink Category:Circuit_complexity.
- BIT_predicate wikiPageWikiLink Category:Descriptive_complexity.
- BIT_predicate wikiPageWikiLink Category:Set_theory.
- BIT_predicate wikiPageWikiLink Descriptive_complexity_theory.
- BIT_predicate wikiPageWikiLink Element_(mathematics).
- BIT_predicate wikiPageWikiLink FO_(complexity).
- BIT_predicate wikiPageWikiLink First-order_logic.
- BIT_predicate wikiPageWikiLink Hereditarily_finite_set.
- BIT_predicate wikiPageWikiLink Java_(programming_language).
- BIT_predicate wikiPageWikiLink Natural_number.
- BIT_predicate wikiPageWikiLink Primitive_recursive_function.
- BIT_predicate wikiPageWikiLink Private_information_retrieval.
- BIT_predicate wikiPageWikiLink Python_(programming_language).
- BIT_predicate wikiPageWikiLink Rado_graph.
- BIT_predicate wikiPageWikiLink Richard_Rado.
- BIT_predicate wikiPageWikiLink Shift_operator.
- BIT_predicate wikiPageWikiLink Wilhelm_Ackermann.
- BIT_predicate wikiPageWikiLinkText "BIT predicate".
- BIT_predicate wikiPageUsesTemplate Template:Harvtxt.
- BIT_predicate wikiPageUsesTemplate Template:Reflist.
- BIT_predicate subject Category:Binary_arithmetic.
- BIT_predicate subject Category:Circuit_complexity.
- BIT_predicate subject Category:Descriptive_complexity.
- BIT_predicate subject Category:Set_theory.
- BIT_predicate hypernym Predicate.
- BIT_predicate comment "In mathematics and computer science, the BIT predicate or Ackermann coding, sometimes written BIT(i, j), is a predicate which tests whether the jth bit of the number i is 1, when i is written in binary.".
- BIT_predicate label "BIT predicate".
- BIT_predicate sameAs Q4835745.
- BIT_predicate sameAs m.0267jxp.
- BIT_predicate sameAs Q4835745.
- BIT_predicate wasDerivedFrom BIT_predicate?oldid=673866813.
- BIT_predicate isPrimaryTopicOf BIT_predicate.